An SAT tutoring service charges a $500 fee for two sessions, plus $50 for each additional session. Emily doesn't want to spend more than $700 on tutoring. What is the maximum number of additional sessions (beyond the first two) that Emily can book for her tutoring sessions?(1 point)
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Let's assume Emily can book x additional sessions.
The cost of the first two sessions is $500.
The cost of the x additional sessions is $50*x = 50x.
The total cost of the tutoring is $500 + 50x.
According to the problem, Emily doesn't want to spend more than $700 on tutoring, so we can set up the inequality:
500 + 50x ≤ 700
Subtract 500 from both sides of the inequality:
50x ≤ 200
Divide both sides of the inequality by 50:
x ≤ 4
The maximum number of additional sessions that Emily can book is 4, so the answer is 4. Answer: \boxed{4}.